FZU 30.5.061 Comparison of Mn doped GaAs, ZnSe, and LiZnAs dilute magnetic semiconductors J.Mašek, J. Kudrnovský, F. Máca, and T. Jungwirth.

Slides:



Advertisements
Similar presentations
ECSE-6230 Semiconductor Devices and Models I Lecture 4
Advertisements

Chapter 2-4. Equilibrium carrier concentrations
Jairo Sinova (TAMU) Challenges and chemical trends in achieving a room temperature dilute magnetic semiconductor: a spintronics tango between theory and.
Diluted Magnetic Semiconductors Diluted Magnetic Semoconductor (DMS) - A ferromagnetic material that can be made by doping of impurities, especially transition.
Lecture 6.0 Properties of Dielectrics. Dielectric use in Silicon Chips Capacitors –On chip –On Circuit Board Insulators –Transistor gate –Interconnects.
Spintronics and Magnetic Semiconductors Joaquín Fernández-Rossier, Department of Applied Physics, University of Alicante (SPAIN) Alicante, June
Current Nanospin related theory topics in Prague in collaboration with Texas and Warsaw based primarily on Nottingham and Hitachi experimental activities.
Electronic structure of La2-xSrxCuO4 calculated by the
Semiconductor Device Physics
Spintronics = Spin + Electronics
JAIRO SINOVA Research fueled by: NERC Challenges and Chemical Trends in Achieving a Room Temperature Dilute Magnetic Semiconductor: A Spintronics Tango.
P461 - Semiconductors1 Semiconductors Filled valence band but small gap (~1 eV) to an empty (at T=0) conduction band look at density of states D and distribution.
Ab initio study of the diffusion of Mn through GaN Johann von Pezold Atomistic Simulation Group Department of Materials Science University of Cambridge.
UCSD. Tailoring spin interactions in artificial structures Joaquín Fernández-Rossier Work supported by and Spanish Ministry of Education.
Semiconductor Physics (Physique des semi-conducteurs)
Lecture #3 OUTLINE Band gap energy Density of states Doping Read: Chapter 2 (Section 2.3)
Jairo Sinova Texas A &M University Support: References: Jungwirth et al Phys. Rev. B 72, (2005) and Jungwirth et al, Theory of ferromagnetic (III,Mn)V.
The spinning computer era Spintronics Hsiu-Hau Lin National Tsing-Hua Univ.
Lecture Jan 31,2011 Winter 2011 ECE 162B Fundamentals of Solid State Physics Band Theory and Semiconductor Properties Prof. Steven DenBaars ECE and Materials.
반도체 기초 이론 Vol. I Semiconductor Fundamentals by R. F
School of Physics and Astronomy, University of Nottingham, UK
Coherently photo-induced ferromagnetism in diluted magnetic semiconductors J. Fernandez-Rossier ( University of Alicante, UT ), C. Piermarocchi (MS), P.
Semiconductor Devices 22
Lecture 25: Semiconductors
2. Magnetic semiconductors: classes of materials, basic properties, central questions  Basics of semiconductor physics  Magnetic semiconductors Concentrated.
Department of EECS University of California, Berkeley EECS 105 Fall 2003, Lecture 6 Lecture 6: Integrated Circuit Resistors Prof. Niknejad.
Computational Materials Design for highly efficient In-free CuInSe 2 solar sells Yoshida Lab. Yoshimasa Tani.
Chapter 2 Semiconductor Materials and Diodes
Basic Electronics By Asst Professor : Dhruba Shankar Ray For B.Sc. Electronics Ist Year 1.
Semiconductor Equilibrium
NAN ZHENG COURSE: SOLID STATE II INSTRUCTOR: ELBIO DAGOTTO SEMESTER: SPRING 2008 DEPARTMENT OF PHYSICS AND ASTRONOMY THE UNIVERSITY OF TENNESSEE KNOXVILLE.
Getting FM in semiconductors is not trivial. Recall why we have FM in metals: Band structure leads to enhanced exchange interactions between (relatively)
Ferromagnetic semiconductors for spintronics Kevin Edmonds, Kaiyou Wang, Richard Campion, Devin Giddings, Nicola Farley, Tom Foxon, Bryan Gallagher, Tomas.
Magnetic property of dilute magnetic semiconductors Yoshida lab. Ikemoto Satoshi K.Sato et al, Phys, Rev.B
Impurities & Defects, Continued More on Shallow Donors & Acceptors Amusing Answers to Exam Questions Given by Public School Students!
© 2012 Eric Pop, UIUCECE 340: Semiconductor Electronics ECE 340 Lecture 9 Temperature Dependence of Carrier Concentrations L7 and L8: how to get electron.
DMS: Basic theoretical picture
Electronic and Magnetic Structure of Transition Metals doped GaN Seung-Cheol Lee, Kwang-Ryeol Lee, Kyu-Hwan Lee Future Technology Research Division, KIST,
Carrier Concentration in Equilibrium.  Since current (electron and hole flow) is dependent on the concentration of electrons and holes in the material,
ECE 340 Lecture 6 Intrinsic Material, Doping, Carrier Concentrations
Spintronic transistors: magnetic anisotropy and direct charge depletion concepts Tomas Jungwirth University of Nottingham Bryan Gallagher, Tom Foxon, Richard.
Ferromagnetic ordering in (Ga,Mn)As related zincblende semiconductors Tomáš Jungwirth Institute of Physics ASCR František Máca, Jan Mašek, Jan Kučera Josef.
Extrinsic Semiconductors ECE Definitions Intrinsic ▫Pure ▫There are an equal number of electrons and holes Extrinsic ▫Contains impurities (donors,
Daresbury Laboratory Ferromagnetism of Transition Metal doped TiN S.C. Lee 1,2, K.R. Lee 1, K.H. Lee 1, Z. Szotek 2, W. Temmerman 2 1 Future Technology.
FZU Mn-doped Ga(As,P) and (Al,Ga)As ferromagnetic semiconductors J.Mašek, J. Kudrnovský, F.Máca, T.Jungwirth, Jairo Sinova, A.H.MacDonald.
Ferromagnetic semiconductor materials and spintronic transistors Tomas Jungwirth University of Nottingham Bryan Gallagher, Tom Foxon, Richard Campion,
Stefano Sanvito Physics Department, Trinity College, Dublin 2, Ireland TFDOM-3 Dublin, 11th July 2002.
EE105 - Spring 2007 Microelectronic Devices and Circuits
전이금속이 포함된 GaN의 전자구조 및 자기적 특성해석
. SEMICONDUCTORS Silicon bond model: Electrons and holes;
Semiconductors with Lattice Defects
First Principle Design of Diluted Magnetic Semiconductor: Cu doped GaN
Complex magnetism of small clusters on surfaces An approach from first principles Phivos Mavropoulos IFF, Forschungszentrum Jülich Collaboration: S. Lounis,
1 ME 381R Lecture 13: Semiconductors Dr. Li Shi Department of Mechanical Engineering The University of Texas at Austin Austin, TX
Magnetic properties of (III,Mn)As diluted magnetic semiconductors
Manipulation of Carrier Numbers – Doping
Solid-State Electronics Chap. 4 Instructor: Pei-Wen Li Dept. of E. E. NCU 1 Chap 4. Semiconductor in Equilibrium  Carriers in Semiconductors  Dopant.
© Electronics ECE 1312 EECE 1312 Chapter 2 Semiconductor Materials and Diodes.
Chapter Energy Bands and Charge Carriers in Semiconductors
, KITS, Beijing  Numerical study of electron correlation effects in spintronic materials Bo Gu (顾波) Advanced Science Research Center (ASRC) Japan.
반도체 기초 이론 Vol. I Semiconductor Fundamentals by R. F
Manipulation of Carrier Numbers – Doping
Impurities & Defects, Continued More on Shallow Donors & Acceptors
Equilibrium carrier concentrations
Manipulation of Carrier Numbers – Doping

3.1.4 Direct and Indirect Semiconductors
Read: Chapter 2 (Section 2.3)
반도체 기초 이론 Vol. I Semiconductor Fundamentals by R. F
Impurities & Defects, Continued More on Shallow Donors & Acceptors
Presentation transcript:

FZU Comparison of Mn doped GaAs, ZnSe, and LiZnAs dilute magnetic semiconductors J.Mašek, J. Kudrnovský, F. Máca, and T. Jungwirth

FZU Introduction: A II B VI vs. A III B V DMS New proposition: Li(Zn,Mn)As Basic picture: scaling of Tc in (Ga,Mn)As Comparison of (Zn,Mn)Se, (Ga,Mn)As, and Li(Zn,Mn)As based on density functional calculations Li(Zn,Mn)As – a detailed study Conclusions

FZU (A II,Mn)B VI DMS (Cd,Mn)Te, (Zn,Mn)Se Isovalent substitution of Mn(A II ) Mn atoms neutral, with spin 5/2 Wide concentration range of alloys Intrinsic semiconductors (may not be the case for other transition metals)

FZU (A II,Mn)B VI DMS … cont. Giant AF splitting of the valence band: E v (↑)>E v (↓) Antiferromagnetic exchange coupling of local moments (superexchange) Complicated phase diagram due to frustration … semimagnetic semicond. Ferromagnetic state achieved only in strongly n- type doped materials

FZU (A III,Mn)B V DMS (Ga,Mn)As, (Ga,Mn)N Non-isovalent substitution of Mn(A III ) Limited range of alloying (x<0.1) Mn acts as single acceptor Without extra doping, (Ga,Mn)As is p-type semiconductor (E F ~ E v – 0.2eV) Local moment 5/2 + hole spin -1/2

FZU (A III,Mn)B V DMS … cont. Strong ferromagnetic RKKY interaction of local moments due to free carriers Ferromagnetic state with T c <170K (T c increases with both x and h) Superexchange seems unimportant and is usually neglected Troubles with selfcompensation (Mn ( int ) )

FZU Open problems Limitations of T c Dependence of T c on x and density of carriers from the microscopic theory The role of superexchange in (Ga,Mn)As Possibility of n-type FM semiconductors Optimization of the host materials

FZU Proposition: Li(Zn,Mn)As Band structure of LiZnAs similar to ZnSe and GaAs a(LiZnAs)= 5.815Å, a(GaAs)= Å → hybridization Easy substitution of Mn for Zn expected Number of carriers related to non-stoichiometry in Li sublattice (vac (Li) =acceptor, Li (int) =donor)

FZU Basic picture sp 3 bands + Anderson Hamiltonian for 3d 5 -states of Mn Spin-orbit interaction neglected CPA description of the mixed crystal in the FM state E rev ≡ energy of flipping a single atomic moment In mean-field approximation, T c ~ E rev.

FZU

FZU Preliminary results for (Ga,Mn)As General scaling rule: T c /x ≈ f(n/x) T c <0 for |n|<x/4 … superexchange important ! Saturation of T c for n ≈ -x FM state (T c >0) possible for both p-type and n- type !

FZU Detailed density-functional study LMTO-CPA, LDA (partly LDA+U) Supporting calculations: FP LAPW Densities of states & distribution of Mn d-states in (Zn,Mn)Se, (Ga,Mn)As, and Li(Zn,Mn)As Mean-field T c in rigid-band approximation T c in realistic, co-doped DMS

FZU DOS: (Ga,Mn)As vs. (Zn,Mn)As

FZU DOS: (Zn,Mn)Se vs. Li(Zn,Mn)As

FZU Curie temperature: rigid-band approx.

FZU Curie temperature: co-doped DMS

FZU

FZU Summary Dependence of T c (n) similar in all (Ga,Mn)As, (Zn,Mn)Se, and Li(Zn,Mn)As: no difference of II-VI and III-V DMS Superexchange → unstable FM state for low concentration of carriers n-type ferromagnetic DMS available at high concentration of donors Seems realistic only in Li(Zn,Mn)As

FZU Li(Zn,Mn)As – more details Problems: Microscopic nature of Li non-stoichiometry (vac (Li) and Li (int), Li (Zn) and Zn (Li) ) Limits of solubility of Mn in LiZnAs Mn solubility in non-stoichiometric material

FZU Substitution of Mn for Zn not affected by non-stoichiometry

FZU Large formation energies of vac (Li) and Zn (Li) → substoichoimetry unprobable

FZU Both Li (int) and Li (Zn) possible, leading to either n- or p-type material

FZU Dynamical equilibrium Principal defects in Li(Zn,Mn)As: Mn (Zn), Li (Zn),and Li (int) Formation energies E s,i (x s,x i ) of Li (Zn) and Li (int) as functions of partial concentrations x s and x i. Balanced state: E s (x s,x i ) = E i (x s,x i ).

FZU

FZU Partial concentrations of Li (Zn) and Li (int)

FZU Conclusions Both p-type and n-type ferromagnetic DMS possible with suitable doping of III-V, II-VI, and I-II-V DMS AFM exchange in compensated materials Electron-mediated FM: disorder-induced reconstruction of CB + partial occuparion of side minima + strong admixture of d-states (unclear) Li-rich Li(Zn,Mn)As seems a good candidate for n-type FM semiconductor.